Exam 13: Multiple Regression and Correlation Analysis
Exam 1: What Is Statistics79 Questions
Exam 2: Describing Data: Frequency Tables, Frequency Distributions, and Graphic Presentation87 Questions
Exam 3: Describing Data: Numerical Measures191 Questions
Exam 4: A Survey of Probability Concepts130 Questions
Exam 5: Discrete Probability Distributions121 Questions
Exam 6: Continuous Probability Distributions143 Questions
Exam 7: Sampling Methods and the Central Limit Theorem78 Questions
Exam 8: Estimation and Confidence Intervals134 Questions
Exam 9: One-Sample Tests of Hypothesis139 Questions
Exam 10: Two-Sample Tests of Hypothesis103 Questions
Exam 11: Analysis of Variance97 Questions
Exam 12: Linear Regression and Correlation166 Questions
Exam 13: Multiple Regression and Correlation Analysis128 Questions
Exam 14: Chi-Square Applications126 Questions
Exam 15: Index Numbers93 Questions
Exam 16: Time Series and Forecasting90 Questions
Exam 17: An Introduction to Decision Theory54 Questions
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A sample of General Mills employees was studied to determine their degree of satisfaction with their present life. A special index, called the index of satisfaction, was used to measure satisfaction. Six factors were studied: age at the time of first marriage (X1), annual income (X2), number of children living (X3), value of all assets (X4), status of health in the form of an index (X5), and the average number of social activities per week (X6). Suppose the multiple regression equation is: Y' = 16.24 + 0.017X1 + 0.00028X2 + 42X3 + 0.0012X4 + 0.19X5 + 26.8X6.
What is the estimated index of satisfaction for a person who first married at 25, has an annual income of $100,000, has two children, has assets of $500,000, has in index of health status of 141, and has 2 social activities per week?
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A manager at a local bank analyzed the relationship between monthly salary and three independent variables: length of service (measured in months), gender (0 = female, 1 = male) and job type (0 = clerical, 1 = technical). The following ANOVA summarizes the regression results:
The results for the variable gender show that,

(Multiple Choice)
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What does the correlation matrix for a multiple regression analysis contain?
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Twenty-one executives in a large corporation were randomly selected for a study in which several factors were examined to determine their effect on annual salary (expressed in $000's). The factors selected were age, seniority, years of college, number of company divisions they had been exposed to and the level of their responsibility. A regression analysis was performed using a popular spreadsheet program with the following regression output:
What is the effect on salary for an increase of one level of responsibility if the other variables are held constant?

(Multiple Choice)
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A sample of General Mills employees was studied to determine their degree of satisfaction with their present life. A special index, called the index of satisfaction, was used to measure satisfaction. Six factors were studied: age at the time of first marriage (X1), annual income (X2), number of children living (X3), value of all assets (X4), status of health in the form of an index (X5), and the average number of social activities per week (X6). Suppose the multiple regression equation is: Y' = 16.24 + 0.017X1 + 0.00028X2 + 42X3 + 0.0012X4 + 0.09X5 + 26.8X6.
Explain the meaning of b2.
(Multiple Choice)
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A sample of General Mills employees was studied to determine their degree of satisfaction with their present life. A special index, called the index of satisfaction, was used to measure satisfaction. Six factors were studied: age at the time of first marriage (X1), annual income (X2), number of children living (X3), value of all assets (X4), status of health in the form of an index (X5), and the average number of social activities per week (X6). Suppose the multiple regression equation is: Y' = 16.24 + 0.017X1 + 0.00028X2 +42X3 + 0.0012X4 + 0.09X5 + 26.8X6.
Explain the meaning of b5.
(Multiple Choice)
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How is the degree of association between the set of independent variables and the dependent variable is measured?
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The following correlations were computed as part of a multiple regression analysis that used education, job, and age to predict income.
Which is the dependent variable?

(Multiple Choice)
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A real estate agent developed a model to relate a house's selling price (Y) to the area of floor space (X) and the area of floor space squared (X2). The multiple regression equation for this model is: Y = 125 - 3X + X2
where: Y = selling price (times $1,000)
X = square feet of floor space (times 100)
What is the difference in selling prices of a house with 1,600 square feet and one with 1,700 square feet?
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If the coefficient of multiple determinations is 0.81, what percent of variation is not explained?
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When does multicollinearity occur in a multiple regression analysis?
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The production of automobile tires in any given year is related to the number of automobiles produced this year and in prior years. Suppose our econometric model resulted in the following data.
Which variable in the model is the most significant predictor of tire production?

(Multiple Choice)
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The following correlations were computed as part of a multiple regression analysis that used education, job, and age to predict income.
Which independent variable has the weakest association with the dependent variable?

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Angela Chou has been asked to investigate the determinants of poverty in Ontario communities. She collected data on 60 communities from Statistics Canada. She selected the percentage of poor persons living under the poverty line [Poor (%)], measured by Low Income Cut-Off, designed by Statistics Canada as a measure of poverty for a community, as the dependent variable. The independent variables selected are percent of single families in each community, the unemployment rate in each community, percent of population in the community holding a bachelor's degree as their highest level of education attained, and percent of population holding a High School Diploma as their highest level of education attained. Given the regression equation Poor (%) = -3.81 + 0.798 Single-Families (%) + 0.624 Unemployment Rate (%) - 0.170 Bachelor's Degree (%) - 0.003 High School (%).
How many dependent variables are there in this regression?
(Multiple Choice)
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The production of automobile tires in any given year is related to the number of automobiles produced this year and in prior years. Suppose our econometric model resulted in the following data.
How much does tire production increase for every thousand cars produced two years ago?

(Multiple Choice)
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A manager at a local bank analyzed the relationship between monthly salary and three independent variables: length of service (measured in months), gender (0 = female, 1 = male) and job type (0 = clerical, 1 = technical). The following ANOVA summarizes the regression results:
Based on the hypothesis tests for the individual regression coefficients,

(Multiple Choice)
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It has been hypothesized that overall academic success for freshmen at college as measured by grade point average (GPA) is a function of IQ scores (X1), hours spent studying each week (X2), and one's high school average (X3). Suppose the regression equation is: Y' = -6.9 + 0.055X1 + 0.107X2 + 0.0083X3.
The multiple standard error is 6.313 and R2= 0.826. What will the GPA be if the number of hours spent studying is 30 the IQ is 108, and the high school average is 82?
(Multiple Choice)
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The coefficient of determination measures the proportion of
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i. The values ofb1, b2 and b3in a multiple regression equation are called the net regression coefficients. They indicate the change in the predicted value for a unit change in one X when the other X variables are held constant. ii. Multiple regression analysis examines the relationship of several dependent variables on the independent variable.
iii. A multiple regression equation defines the relationship between the dependent variable and the independent variables in the form of an equation.
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In multiple regression, a dummy variable can be included in a multiple regression model as
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